1. The problem statement, all variables and given/known data Find the area of the region enclosed by the parametric equation x = t3- 7t y = 8t2 2. Relevant equations A = ∫ y(t) x'(t) dt 3. The attempt at a solution I initially began with A = ∫ y(t) x'(t) dt And got to ∫24t4-56t2dt and then to 24∫t4dt - 56∫t2dt but without a limit/defined area I'm not entirely sure how to proceed. At first I assumed the question wanted a general equation, in which case I came up with (24/5)t5 - (56/3)t3, but it doesn't seem to be working.